1 citations · 1 across the 4 of their papers we have counts for
13 papers
A doubler-free lattice theory for QCD based on geometric fermions
I. Schmelzer
We present doubler-free gauge-invariant lattice vector gauge action for some real representations of Wilson gauge fields on an octet of fermions. It is based on a geometric represe…
Space-geometric interpretation of standard model fermions
Ilja Schmelzer
Based on the geometric interpretation of the Dirac equation as an evolution equation on the three-dimensional exterior bundle /(R^3), we propose the bundle (T x / x /)(R^3) as a ge…
A correspondence between standard model fermions and degrees of freedom of polycrystalline materials
I. Schmelzer
We identify natural degrees of freedom of polycrystalline materials -- affine transformations of grains -- with those of a three-dimensional lattice theory for $(T\otimesΩ)(\mathbb…
A Lattice Fermion Doublet With A Generalization Of The Ginsparg-Wilson Relation
I. Schmelzer
We present a new staggered discretization of the Dirac operator. In comparison with standard staggered fermions, real and imaginary parts are located in different nodes. Doubling g…
Derivation of the Einstein Equivalence Principle in a Class of Condensed Matter Theories
I. Schmelzer
We consider a class of condensed matter theories in a Newtonian framework with a Lagrange formalism related in a natural way with the classical conservation laws \partial_t ρ+ \par…
A Metric Theory of Gravity with Condensed Matter Interpretation
I. Schmelzer
We present a metric theory of gravity with Lagrangian L = (8πG)^{-1}(Ξg^{ii} - Υg^{00})\sqrt{-g} + L_{GR} + L_{matter} motivated by classical equations \partial_t ρ+ \partial_i (ρv…